We know from [1]} that all flops in a single \((-1,-1)\) -curve \(C\)  are achieved by a wall-crossing from \(\mathfrak {C}_0\) . Moreover, we have \(\deg (\mathcal {R}_\rho |_C)=1\)  for all \(\rho \in \text{$G$-\textnormal {ig}}(C)\)  from [1]}. The unlocking procedure hence gives a combinatorial way of writing down the equations of these walls.
